To install click the Add extension button. That's it.

The source code for the WIKI 2 extension is being checked by specialists of the Mozilla Foundation, Google, and Apple. You could also do it yourself at any point in time.

4,5
Kelly Slayton
Congratulations on this excellent venture… what a great idea!
Alexander Grigorievskiy
I use WIKI 2 every day and almost forgot how the original Wikipedia looks like.
Live Statistics
English Articles
Improved in 24 Hours
Added in 24 Hours
Languages
Recent
Show all languages
What we do. Every page goes through several hundred of perfecting techniques; in live mode. Quite the same Wikipedia. Just better.
.
Leo
Newton
Brights
Milds

From Wikipedia, the free encyclopedia

Ropes have superhelical structures
An illustration showing the superhelical structure of chromatin

A superhelix is a molecular structure in which a helix is itself coiled into a helix. This is significant to both proteins and genetic material, such as overwound circular DNA.

The earliest significant reference in molecular biology is from 1971, by F. B. Fuller:

A geometric invariant of a space curve, the writhing number, is defined and studied. For the central curve of a twisted cord the writhing number measures the extent to which coiling of the central curve has relieved local twisting of the cord. This study originated in response to questions that arise in the study of supercoiled double-stranded DNA rings.[1]

About the writhing number, mathematician W. F. Pohl says:

It is well known that the writhing number is a standard measure of the global geometry of a closed space curve.[2]

Contrary to intuition, a topological property, the linking number, arises from the geometric properties twist and writhe according to the following relationship:

Lk= T + W,

where Lk is the linking number, W is the writhe and T is the twist of the coil.

The linking number refers to the number of times that one strand wraps around the other. In DNA this property does not change and can only be modified by specialized enzymes called topoisomerases.

See also

References

  1. ^ Fuller, F. Brock (1971). "The writhing number of a space curve" (PDF). Proceedings of the National Academy of Sciences. 68 (4): 815–819. Bibcode:1971PNAS...68..815B. doi:10.1073/pnas.68.4.815. MR 0278197. PMC 389050. PMID 5279522.
  2. ^ Pohl, William F. (1968). "The self-linking number of a closed space curve". Journal of Mathematics and Mechanics. 17 (10): 975–985. doi:10.1512/iumj.1968.17.17060. MR 0222777.

External links

This page was last edited on 8 April 2024, at 08:06
Basis of this page is in Wikipedia. Text is available under the CC BY-SA 3.0 Unported License. Non-text media are available under their specified licenses. Wikipedia® is a registered trademark of the Wikimedia Foundation, Inc. WIKI 2 is an independent company and has no affiliation with Wikimedia Foundation.